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CTK Exchange
ramsey2879

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Oct-27-06, 06:42 AM (EST) |
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1. "RE: rearranging equations"
In response to message #0
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To add 1/14 and 5/6 you would first rewrite each fraction to have a common denominator then add the numerators of these fractions. The common denominator would be 42 since it is the least common multiple. That is 42 = 14 * 3 = 6*7. The principles are that 1) a fraction does not change when you multiply both the numerator and denominator by the same value and 2) the sum of any two fractions having the same denominator is the sum of the numerators over the common denominator. 1/14 = 3/42 and 5/6= 35/42 so the answer is (3+35)/42 or 19/21. Likewise, in the given problem, 1/T = U/TU and -I/U = -T/TU so the answer is (U-T)/TU. PS: As you can see, the answer you wrote had a typo so it is no wonder you could not figure out how it was reached. |
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Baino

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Nov-06-06, 08:57 PM (EST) |
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2. "RE: rearranging equations"
In response to message #1
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Ok I have a similar problem, that needs taking just slightly further.. 1/j = 1/u +1/v making u the subject.I can get to: 1/j = v+u/uv as per your explanation but from there I just can't figure the steps to get me to the bottom line of u = jv/v-j Please can you help. >To add 1/14 and 5/6 you would first rewrite each fraction to >have a common denominator then add the numerators of these >fractions. The common denominator would be 42 since it is >the least common multiple. That is 42 = 14 * 3 = 6*7. The >principles are that 1) a fraction does not change when you >multiply both the numerator and denominator by the same >value and 2) the sum of any two fractions having the same >denominator is the sum of the numerators over the common >denominator. 1/14 = 3/42 and 5/6= 35/42 so the answer is >(3+35)/42 or 19/21. Likewise, in the given problem, 1/T = >U/TU and -I/U = -T/TU so the answer is (U-T)/TU. > > PS: As you can see, the answer you wrote had a typo so it >is no wonder you could not figure out how it was reached.
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